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1) (10 pts) Normal hedgehogs have straight fur and long whiskers. Mutant hedgehogs have been isolated with either kinked fur or short whiskers. The genes for each of these characters are on different chromosomes. You capture some hedgehogs and mate them and get the following data. Number of progeny mating genotypes straight fur and long whiskers straight fur and short whiskers kinked fur and long whiskers kinked fur and short whiskers Straight, short X Straight, short 30 90 10 30 Kinked, long X 40 40 Straight, short 40 40 Kinked, short X straight, short 40 120 0 0 A a) (2 pts) For each mutation, indicate whether it is dominant or recessive by filling in the blanks below with the word dominant or recessive. The allele for kinked fur is to the allele for straight fur. The allele for short whiskers is to the allele for long whiskers. b) (2 pts) Define genes and alleles for each trait (using A/a for fur type and B/b for whisker type).

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The data that we take in this experiment is during discharge of the capacitors.

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Part 1 Vector Addition: Given two vectors A has a magnitude of 150 grams and makes an angle $?$ = 20° with respect to the positive x-axis; and B has a magnitude of 100 grams and makes an angle $?$ with respect to the positive x-axis. Remember that all angles are to be measured counterclockwise from the x-axis. 1. Using the Tip-to-Tail method draw the resultant vector $\vec{R} = \vec{A} + \vec{B}$ on the axis below. Use a scale of 25g = 1 cm. y-axis x-axis 2. Measure and record the length of your resultant vector, length of $\vec{R}$ = ____ cm 3. Use the scale 25g = 1cm to do a unit conversion to get magnitude in gram

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You want to build a two-asset portfolio which includes the risk-free asset and the market portfolio. You want the portfolio to have an expected return of 11.5%. The expected return on the risk-free asset is 4% and the expected return on the market is 10%. What is the portfolio weight on the risk-free asset? possible answers: a. -0.25 b. -1.0 c. -1.5 d. -0.75

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Lyndon Johnson must bear great responsibility for the American problems in the Vietnam War because he: failed to confront the American people with the stark truth of the war. was the first president to commit U.S. military personnel to Vietnam. was the first U.S. leader to commit American financial resources to fighting the Communists in Vietnam. was more committed to the implementation of containment policy than his predecessors had been. took funding away from the war effort to prop up his Great Society programs

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An electric water heater consumes 2.5 kW. Suppose I am taking 2 showers per day, for one month. The cost of electricity is 0.15 $/kWh. With a monthly budget of $10, on average, how much time I am allowed to spend at most for each shower? Less than 30 min Between 30 min and 1 hour More than one hour

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Look for a picture of a spinal cord cross section, identify the two nerve roots that form a spinal nerve and annotate.

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Consider the Finite State Machine below. (The transition labeled "c/0, a/1" specifies that the transition is fired when either input c or input a is received and when it fires, output 0 is produced with input c and output 1 is produced with input a.) Suppose this is the actual behavior that is implemented in the code for the specification of the Finite State Machine of Exercise 1. b/1 a/0 X a/1 a/0 Y b/0 b/1 c/0 c/0, a/1 Z c/1 Question 1 (5 marks): Does your test suite TSs reveals the fault? Justify. Question 2 (5 marks): Does your test suite TST reveals the fault? Justify. Question 3 (5 marks): Does your test suite TSTT reveals the fault? Justify.

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11. Neurulation involves the migration of what type of embryonic germ layer cells?

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2. (2 points) There is an array of $n$ distinct elements. You are not given any further information about the array. Here are 2 ways that are proposed in order to find the minimum element. Then analyze the run time of both of them. From a big-O perspective which one is better? • Use recursion, attempt 1. $\min Elem(array) = \begin{cases} \min(\min Elem(first\ half), \min Elem(rest)) & \text{if } n > 1\\ array[0] & \text{if } n = 1 \end{cases}$ • Use recursion in a different manner $\min Elem(array) = \begin{cases} \min(array[0], \min Elem(everything-but-the-first-element)) & \text{if } n > 1\\ array[0] & \text{if } n = 1 \end{cases}$

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